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i-n-f-i. or n-i-t-y
Since infinity goes on infinitely, half of infinity, would be infinity.
Half of infinity is infinity.
I don't think it is posible to answer that, for it is not a quantative measure; infinity is a concept.
It is like asking what half of time is.
One would not be able to answer that either.
The answer would be infinity. However, I am tempted to say halfinity.
the 12th of never.
o since ∞ is infinity.
1) "In mathematics, the affinely extended real number system is obtained from the real number system R by adding two elements: +∞ and −∞ (pronounced "positive infinity" and "negative infinity")."
"The arithmetic operations of R can be partially extended to R as follows:
a + ∞ = +∞ + a = +∞ if a ≠ −∞
a − ∞ = −∞ + a = −∞ if a ≠ +∞
a × (±∞) = (±∞) × a = ±∞ if a > 0
a × (±∞) = (±∞) × a = ∓∞ if a < 0
a / ±∞ = 0 if −∞ < a < +∞
±∞ / a = ±∞ if 0 < a < +∞
±∞ / a = ∓∞ if −∞ < a < 0
Here, "a + ∞" means both "a + (+∞)" and "a − (−∞)", and "a − ∞" means both "a − (+∞)" and "a + (−∞)". "
Source and further information:
http://en.wikipedia.org/wiki/Extended_real_number_line
This implies that:
(1/2)* ∞ = ∞
2) "The generalized continuum hypothesis (GCH) states that if an infinite set's cardinality lies between that of an infinite set S and that of the power set of S, then it either has the same cardinality as the set S or the same cardinality as the power set of S. That is, for any infinite cardinal λ there is no cardinal κ such that λ < κ < 2λ. An equivalent condition is that
aleph_(α+1) = 2^aleph_α
for every ordinal α.
The beth numbers provide an alternate notation for this condition:
aleph_α = beth_α
for every ordinal α."
Source and further information:
http://en.wikipedia.org/wiki/Continuum_hypothesis#The_generalized_continuum_hypothesis
"If the axiom of choice holds, addition of infinite cardinal numbers is easy. If either κ or μ is infinite, then
κ * μ = max{κ, μ}"
Source and further information:
http://en.wikipedia.org/wiki/Cardinal_arithmetic
This implies that:
(1/2)* beth_α = beth_α
Monday.
∞.
infinity/2 like 1/2 but with infinity
What is half of infinity?
1.
If, Defintion
[ 1 ÷ ( 0 ) = { 1 ÷ ( 0 ) } X 1 = (1∞) = (∞) ] = [ 1, 2, 3, ... ]
[ 2 ÷ ( 0 ) = { 1 ÷ ( 0 ) } X 2 = (2∞) ] = [ 2, 4, 8, ... ]
[ 3 ÷ ( 0 ) = { 1 ÷ ( 0 ) } X 3 = (3∞) ] = [ 3, 6, 9, ... ]
[ 4 ÷ ( 0 ) = { 1 ÷ ( 0 ) } X 4 = (4∞) ] = [ 4, 8, 12, ... ]
[ 5 ÷ ( 0 ) = { 1 ÷ ( 0 ) } X 5 = (5∞) ] = [ 5, 10, 15, ... ]
[ 6 ÷ ( 0 ) = { 1 ÷ ( 0 ) } X 6 = (6∞) ] = [ 6, 12, 18, ... ]
[ 7 ÷ ( 0 ) = { 1 ÷ ( 0 ) } X 7 = (7∞) ] = [ 7, 14, 21, ... ]
[ 8 ÷ ( 0 ) = { 1 ÷ ( 0 ) } X 8 = (8∞) ] = [ 8, 16, 24, ... ]
[ 9 ÷ ( 0 ) = { 1 ÷ ( 0 ) } X 9 = (9∞) ] = [ 9, 18, 27, ... ]
[ 200 ÷ ( 0 ) = { 1 ÷ ( 0 ) } X 200 = (200∞) ] = [ 200, 400, 600, ... ]
------------------------------
2.
Infinity (∞) is not number but (State of Increase).
If, (State of Increase) is accepted by number.
3.
[^^^] = [ Infinity (∞) ] = [ Number ]
4.
[^^^] = [ ∞ ] = [ 1, 2, 3, 4, 5, 6. ... ] = [ 1∞ ] = [ ∞ ]
[^^^] = [ ∞ ] = [ 2, 4, 6, 8, 10, 12. ... ] = [ 2∞ ]
5
[^^^] = [ ∞ ] = [ 1, 2, 3, 4, 5, 6. ... ] = [ 1∞ ] = [ ∞ ]
[^^^] = [ ∞ ] = [ 2/2, 4/2, 6/2, 8/2, 10/2, 12/2. ... ] = [ 2∞/2 ] = [ 1∞ ] = [ ∞ ]
6.
[^^^] = [ half of infinity ]
= [ infinity ÷ 2 ]
= [ ∞ ÷ 2 ]
= [ 2∞ ÷ 2 ]
= [ 1∞ ]
= [ ∞ ]
7.
The difference of [ ∞ ] and [ 2∞ ] is the difference of increase speed.
Coupdetat.net (2009.05.17)
INFI
or
NITY
infi
Purple
Infinity
Any fraction of infinity would be infinity. It would, however, be interesting to speculate on the length of an infinitesimal slice of infinity. But my brain won't get round that. :)
dunno...ask Buzz Lightyear ..he'll know for sure ...:O)
The time it takes my wife to get out of the bathroom, cut in half. :)
Infinity is is a derivative. going from 1 2 3 4...n+1(one nubmer at a time every second foever goes to infinity. counting 1,2,3,4,5,.....n+1( two numbers per second gets you to infinity but it gets you there twice as fast. so half of infinity is 1,2,3,4...n+1 (one number counted for every {Planck time unit (Tp)) is the fastest that anything can be counted (counting to infinity at the faster possibe rate). So if you then counted 1,2,3,4....n+1 (with one number being counted every two Planck time units (2Tp) then you would still reach infinity but in half the time. So if you started counting then both at the same time you could at any moment stop counting and the one (in Tp) or one Planck time would always be twice the distance ahead of the counting done at (2Tp). So counting done relative to a number being counting every (2TP) will always be half of infinity. The only way to have half of infinity is to compare it to another infinity moving at a different "counting velocity"................and know I'm infinitly tired of infinite. I'm goin to get my best aproximation of attempting and infinite amount of sleep in a finite time...don't thinkt I'll make it but can't can't hurt to get in those extra Planck time sleeps also ( that extra mill-mill-nano-pico second of sleep can make all the difference in the world...;)...or at least the quantum world..zzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzzz

Infi
I think that if you take point x on something that has a length of infinite, then the left side of x is equal to the right side, both have a lenght of infinite, therefor any point is the middle and infinity/2=infinity
that would be TACO SALAD
I do not know but I think it will take forever to work out.
If you divide an infinity in half and you look at one side of it, it looks like a whole infinity, but if you turn it around you can see the seeds inside.
Of course you have to be an infinitly large person to see it.
Half of infinity that goes on infinatly, but it's only half of what you perseve even though it still goes infinantly. Meaning though it's half of infinity it still goes on infinatly, so can be treated the same.
perhaps it gets half fill half opacity with other infinites by scientific method
half of infinity become a one more infinity?
its a fact dont think in deep
Half of infinity is infinity. Just think of the natural numbers (1,2,3,4,....). They are countably infinite, the "smallest" infinity. If you take every odd number instead you have half as many numbers (1,3,5,....) but you still have an infinite number of numbers.
It's a tear drop facing sideways- haha get it? From the infinity symbol: http://upload.wikimedia.org/wikipedia/commons/thumb/d/dd/Infinity_symbol.svg/420px-Infinity_symbol.svg.png
nity.....or is it infi?
Reality?
[ Infinity? + 5 ]
(( Definition ))
[ 0 = Enless state in decrease, from Being to Not-being ]
[ ∞ = Enless state in increase, from Being to Infinity ]
[ (Not-being) <- (Being) -> (Infinity) ] = [ (0) <- (1) -> (∞) ]
[ 0 ] = [ 1, 1/2, 1/3, 1/4, 1/5, ... ]
[ ∞ ] = [ 1, 2, 3, 4, 5, ... ]
[ 1 ÷ ∞ = 0 ]
[ 1 ÷ { 1, 2, 3, 4, 5, ... } = { 1, 1/2, 1/3, 1/4, 1/5 , ... } ]
[ 1 ÷ 0 = ∞ ]
[ 1 ÷ { 1, 1/2, 1/3, 1/4, 1/5 , ... } = { 1, 2, 3, 4, 5, ... } ]
[ 1 ÷ ∞ = 0 ] -> [ 1 ÷ 0 = ∞ ]
[ 6 ÷ 3 = 2 ] -> [ 6 ÷ 2 = 3 ]
[^^] = [ Infinity? + 5 ]
= [ { Infinity? } + 5 ]
= [ { ∞ } + 5 ]
= [ { 1, 2, 3, 4, 5, ... } + 5 ]
= [ { (1 + 5), (2 + 5), (3 + 5), (4 + 5), (5 + 5), ... } ]
= [ { (6), (7), (8), (9), (10), ... } ]
= [ (6), (7), (8), (9), (10), ... ]
= [ 6, 7, 8, 9, 10, ... ]
If,
{ ∞ - 5 } = { Number }
{ ∞ - 5 } = [ 6, 7, 8, 9, 10, ... ]
{ ∞ - 5 } = { ∞ } + 5
Coupdetat.net (2009.08.30)
Infinity?
+5
Infinity over 2. Which in itself is infinity
http://www.answerbag.com/q_view/62243/date_desc
(1/0)÷2 you would get the answer
(1/0)
[ Conclusion ]
(( Definition ))
[ 0 = Enless state in decrease, from Being to Not-being ]
[ ∞ = Enless state in increase, from Being to Infinity ]
[ (Not-being) <- (Being) -> (Infinity) ] = [ (0) <- (1) -> (∞) ]
[ 0 ] = [ 1, 1/2, 1/3, 1/4, 1/5, ... ]
[ ∞ ] = [ 1, 2, 3, 4, 5, ... ]
[ 1 ÷ ∞ = 0 ]
[ 1 ÷ { 1, 2, 3, 4, 5, ... } = { 1, 1/2, 1/3, 1/4, 1/5 , ... } ]
[ 1 ÷ 0 = ∞ ]
[ 1 ÷ { 1, 1/2, 1/3, 1/4, 1/5 , ... } = { 1, 2, 3, 4, 5, ... } ]
[ 1 ÷ ∞ = 0 ] -> [ 1 ÷ 0 = ∞ ]
[ 6 ÷ 3 = 2 ] -> [ 6 ÷ 2 = 3 ]
(( Answer ))
[ (1/0) ÷ 2 ] = [ (∞) ÷ 2 ] = [ ∞ / 2 ] = [ 0.5∞ ]
[ (1/0) ÷ 2 ]
[ { (1/0) } ÷ 2 ]
[ { 1, 2, 3, 4, 5, ... } ÷ 2 ]
[ (1 ÷ 2), (2 ÷ 2), (3 ÷ 2), (4 ÷ 2), (5 ÷ 2), ... ]
[ (0.5), (1), (1.5), (2), (2.5), ... ]
(( correct answer ))
[^^] = [ (1/0) ÷ 2 ]
= [ (0.5), (1), (1.5), (2), (2.5), ... ]
= [ ∞ / 2 ]
= [ 0.5∞ ]
(1).
The meaningS of Sunya ( 0 )
[ Sunya ( 0 ) ] = [ (+1) + (-1) ]
[ Sunya ( 0 ) ] = [ Nothing ]
[ Sunya ( 0 ) ] = [ 0 ]
[ Sunya ( 0 ) ] = [ Zero ]
[ Sunya ( 0 ) ] = [ All ]
[ Sunya ( 0 ) ] = [ Past, Present, Future ]
[ Sunya ( 0 ) ] = [ Be free from the limit of space and time. ]
(2).
If, definition
[ Sunya ( 0 ) ] = { (+1) + (-1) } = { (+1) + (-1) } X 1 = (0_1) = [ (0_) ]
[ Sunya ( 0 ) ] = { (+2) + (-2) } = { (+1) + (-1) } X 2 = (0_2)
[ Sunya ( 0 ) ] = { (+3) + (-3) } = { (+1) + (-1) } X 3 = (0_3)
[ Sunya ( 0 ) ] = { (+4) + (-4) } = { (+1) + (-1) } X 4 = (0_4)
[ Sunya ( 0 ) ] = { (+5) + (-5) } = { (+1) + (-1) } X 5 = (0_5)
.
.
.
(3).
If, [ Sunya ( 0 ) = { (+1) + (-1) } = { Being 1 } ]
[ { (+1) + (-1) } X 1 = 1 ] = [ 0 X 1 = 1 ] = [ 1 ÷ 0 = 1 ]
[ { (+2) + (-2) } X 2 = 2 ] = [ 0 X 2 = 2 ] = [ 2 ÷ 0 = 2 ]
[ { (+3) + (-3) } X 3 = 3 ] = [ 0 X 3 = 3 ] = [ 3 ÷ 0 = 3 ]
(4).
[ Sunya ( 0 ) ] = [ 0 + 0 + 0 + ..... ]
[ Sunya ( 0 ) ] = [ { 0 } + { 0 } + { 0 } + ..... ]
[ Sunya ( 0 ) ] = [ { (+1) + (-1) } + { (+2) + (-2) } + { (+3) + (-3) } + ..... ]
[ Sunya ( 0 ) ] = [ (+1) + (-1) + (+2) + (-2) + (+3) + (-3) + ..... ]
[ Sunya ( 0 ) ] = [ (+1) + (+2) + (+3) + (-1) + (-2) + (-3) + ..... ]
[ Sunya ( 0 ) ] = [ (+1) + (+2) + (+3) + ... + (-1) + (-2) + (-3) + ..... ]
[ Sunya ( 0 ) ] = [ { (+1) + (+2) + (+3) + ... } + { (-1) + (-2) + (-3) + ... } ]
(5).
If, definition
[ Infinity (∞) ] = [ 1 + 2 + 3 + ... ] = [ 1, 2, 3, ... ]
[ 1 + 2 + 3 + ... ] = [ 1, 2, 3 ... ] = [ ∞ ]
{ (+1) + (+2) + (+3) + ... } = { (+1), (+2), (+3), ... } = [ (+∞) ]
{ (-1) + (-2) + (-3) + ... } = { (-1), (-2), (-3), ... } [ (-∞) ]
[ Sunya ( 0 ) ] = [ (+∞) + (-∞) ]
(6). Definition
[ 0 = Enless state in decrease, from Being to Not-being ]
[ ∞ = Enless state in increase, from Being to Infinity ]
[ (Not-being) <- (Being) -> (Infinity) ] = [ (0) <- (1) -> (∞) ]
[ 0 ] = [ 1, 1/2, 1/3, 1/4, 1/5, ... ]
[ ∞ ] = [ 1, 2, 3, 4, 5, ... ]
(7).
[ 0 ÷ 1 ] = [ Nothing ÷ 1 ] = [ Nothing ]
[ { (+1) + (-1) } ÷ 1 ] = [ 0 ]
[ { (+2) + (-2) } ÷ 1 ] = [ 0 ]
[ { (+3) + (-3) } ÷ 1 ] = [ 0 ]
.
.
.
[ { (+∞) + (-∞) } ÷ 1 ] = [ 0 ]
(8).
[ 0 ÷ 1 ] = [ Nothing ÷ 1 ] = [ Nothing ]
[ < { (+1) + (-1) } X 1 > ÷ 1 ] = [ 0 ]
[ < { (+2) + (-2) } X 2 > ÷ 1 ] = [ 0 ]
[ < { (+3) + (-3) } X 3 > ÷ 1 ] = [ 0 ]
.
.
.
[ < { (+∞) + (-∞) } X 3 > ÷ 1 ] = [ 0 ]
(9).
[ 0 ÷ 1 ] = [ 0 + 0 + 0 + ... ] = [ 0, 0, 0, ... ] = [ 0 ]
(10).
[ 0 = Enless state in decrease, from Being to Not-being ]
[ ∞ = Enless state in increase, from Being to Infinity ]
[ Enless state ] is not number, but if it is number.
[ 1 ÷ ∞ = 0 ]
[ 1 ÷ { 1, 2, 3, 4, 5, ... } = { 1, 1/2, 1/3, 1/4, 1/5 , ... } ]
[ 1 ÷ 0 = ∞ ]
[ 1 ÷ { 1, 1/2, 1/3, 1/4, 1/5 , ... } = { 1, 2, 3, 4, 5, ... } ]
(11).
[ 1 ÷ ∞ = 0 ] -> [ 1 ÷ 0 = ∞ ]
[ 6 ÷ 3 = 2 ] -> [ 6 ÷ 2 = 3 ]
Coupdetat.net (2009.08.30)
(1/0)÷2 you would get the answer
infinity
About tree-fidty?
;-)
the time you are still happily married :P
it's infinity
how would the function X or X/2 where X goes to infinity be different? The first one will grow faster, but intuitively, you can see that neither will ever peak.
It's infinity.
Here's an example of why: 8/0=infinity and 4/0=infinity.
About 18 years.
Infinity isn't a number but a concept. So half of it is really a meaningless (but fun, I admit) question.
http://mathforum.org/dr.math/faq/faq.large.numbers.html
+5
It's till infinite... Taking a fraction of any number that is infinite is a moot point. Infinite is and always will be too large for the human mind to envision.
infi!!!!
Any fraction of infinity is infinity. Infinity plus one and infinity minus one are infinity. The square root of infinity is infinity.
actually it is twice infinity
logic if i take a infinity long line and cut it in half i now have two infinitly long lines thus infinity divided into two is twice as much as before.
well, it still sounds like a lot to me. even 1% of infinity sounds pretty infinite.
it is still infinity
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Comments
Great answer.
by Jodie44 on June 29th, 2006
ha! i like this one.
by davoomac on July 13th, 2006
or, if you want to get really wild, you could try fini
by Tranny on June 4th, 2007
Good asnswer!
by gammyleglady on June 29th, 2007
heheh!
by Carmella on June 30th, 2007
infinity/2
by DavidR on January 3rd, 2009
I was going to say that. Good one!
by MrJosh on July 14th, 2009
I like your whit!
by adamjohn on January 20th, 2011